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  2. Pi is an irrational number, which means it has an infinite, non-repeating decimal expansion. To find the first million digits of pi, mathematicians and computer algorithms use various techniques like the Bailey-Borwein-Plouffe (BBP) algorithm and the Gauss-Legendre algorithm. These algorithms iteratively calculate pi to increasing precision.

  3. Hiroyuki Goto set a record of reciting 42,195 digits of pi from his memory in 1995. What is pi? pi is the ratio between the circumference to diameter of a circle. It will always be 3.14 irrespective of the size of the circle. In February 1995, a normal citizen of Japan Hiroyuki Goto set a record of reciting 42,195 digits of pi from his memory.

  4. Hiroyuki Goto recited 42,195 digits of pi from memory in 1995, setting a world record at the time. Hiroyuki Goto is a Japanese man who set the world record for reciting the most digits of pi from memory in 1995. He recited an impressive 42,195 digits of pi, a feat that took over nine hours to complete.

  5. The exact count of digits in pi (π) is infinite due to its irrational nature. The mathematical constant pi (π) represents the ratio of the circumference of a circle to its diameter. It is an irrational number, meaning it cannot be expressed as a simple fraction and its decimal representation goes on infinitely without repeating in a pattern.

  6. The first 12 digits of pi are 3.14159265359. As each number doesn't repeat, there's no mode. However, the median, calculated from the arranged series of digits, is 4.5. Explanation: The first 12 digits of pi are 3.14159265359. By considering each digit as an individual observation, we can calculate the mode and the median.

  7. Chunking is the most effective recall technique for memorizing many digits of pi, as it organizes information into manageable groups, which is easier to remember than one long sequence. Therefore the correct answer is a). Explanation: The most effective recall technique for memorizing a large number of digits of π (pi) would likely be chunking.

  8. The first 20 digits of pi are 3.1415926535897932384. It's an irrational number used in many mathematical calculations and its decimal representation never ends or repeats. Explanation: The first 20 digits of the mathematical constant pi (π) are 3.1415926535897932384. Pi is an irrational number, meaning it cannot be expressed exactly as a ...

  9. The value of pi is 3.14159265358979323846264338327950288419716939937510 etc. The first Billion digits after decimal point contains 100229 3s

  10. The specific time it took a supercomputer to calculate Pi to 51.5 billion digits in 1997 cannot be determined without precise historical documentation, making it difficult to provide an accurate answer to the given choices. Explanation: The question asks about the time it took a supercomputer to calculate Pi to 51.5 billion digits in 1997.

  11. The value of PI has been computed to millions of decimal places, but the first six digits, which are 3.14159, are the most often used in computations. The first six digits of the mathematical sign PI are 3.14159. These digits are frequently used to calculate the value of a circle's circumference or area.